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Convergence of the Fourier
Transform
Group 5
Outline
 Fourier Transform
 Application Of fourier Transform
 Fourier Series
 Different between Fourier Transform and series
 Dirichlet Condition
 Fourier Analysis of discrete time
 Convergence of Fourier Transform
Fourier Transform
The Fourier transform simply states that that
the non periodic signals whose area under the
curve is finite can also be represented into
integrals of the sines and cosines after being
multiplied by a certain weight.
Application of Fourier Transform
Image compression
Filtering
Image analysis.
Fourier Series
Fourier series simply states that, periodic
signals can be represented into sum of sines
and cosines when multiplied with a certain
weight
Difference Between Fourier Transform and
series
Both Fourier series and Fourier transform are
given by Fourier , but the difference between
them is Fourier series is applied on periodic
signals and Fourier transform is applied for
non periodic signals
Dirichlet Condition
Signal should have finite number of mixima and
minima over any finite number
Signal should have number of discontinuities over
any finite interval
Signal should have be absolutely integrable
Fourier Analysis of discrete time
Fourier Transform
Uniform convergence
Absolutely Summable
Square Summable
Mean square Convergence
Example
Infinite Energy
Sequence of Equation
Infinite series Finite series
Convergence of the FT
Gibbs Phenomenon
The oscillatory behavior of the approximation Xn(W)
to the x(w) at the point of discontinuity of x(w) is
called Gibbs Phenomenon.
Thank You

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Fourier transform convergence